L. Storme

activity

20202025

k

-sets in

AG (n, q)

4 citations · 4 across the 2 of their papers we have counts for

collaborators

3 papers

math.CO2025

Cameron-Liebler sets of generators in the Klein quadric $Q^{+} (5, q)$

Jozefien D'haeseleer, Jonathan Mannaert, Leo Storme

We investigate Cameron-Liebler sets of planes in the Klein quadric $Q^{+} (5, q)$ in PG $(5, q)$ . We prove that there are many examples of such Cameron-Liebler sets of planes in the Klei…

math.CO2024

On two non-existence results for Cameron-Liebler $k$ -sets in $PG (n, q)$

Jan De Beule, Jonathan Mannaert, Leo Storme

This paper focuses on non-existence results for Cameron-Liebler $k$ -sets. A Cameron-Liebler $k$ -set is a collection of $k$ -spaces in $PG (n, q)$ or $AG (n, q)$ admitt…

math.CO2020★ 4 cited

Cameron-Liebler $k$ -sets in $AG (n, q)$

Jozefien D'haeseleer, Ferdinand Ihringer, Jonathan Mannaert +1

We study Cameron-Liebler $k$ -sets in the affine geometry, so sets of $k$ -spaces in $AG (n, q)$ . This generalizes research on Cameron-Liebler $k$ -sets in the projective geomet…

Cameron-Liebler sets of generators in the Klein quadric Q+(5,q)

On two non-existence results for Cameron-Liebler k-sets in PG(n,q)

Cameron-Liebler k-sets in AG(n,q)

Cameron-Liebler sets of generators in the Klein quadric $Q^{+} (5, q)$

On two non-existence results for Cameron-Liebler $k$ -sets in $PG (n, q)$

Cameron-Liebler $k$ -sets in $AG (n, q)$